Student Support Forum: 'Cubic splines as explicit functions' topicStudent Support Forum > General > "Cubic splines as explicit functions"

 Next Comment > Help | Reply To Topic
 Author Comment/Response Fibonacci Prower 04/15/11 11:56pm Given a sequence of abscissas t0 < t1 < ... < tn, I want a (actually, the unique) cubic spline S such that S(t0)=y0, ..., S(tn)=yn, and in addition, S'(t0)=k0, S'(tn)=k1. First question: How can I obtain such a function in Mathematica? Second question: Having obtained such a function, how can I see the explicit cubic polynomials of which it is composed? URL: ,

 Subject (listing for 'Cubic splines as explicit functions') Author Date Posted Cubic splines as explicit functions Fibonacci Pr... 04/15/11 11:56pm Re: Cubic splines as explicit functions Bill 04/16/11 6:39pm Re: Re: Cubic splines as explicit functions Fibonacci Pr... 04/17/11 2:35pm Re: Re: Re: Cubic splines as explicit functions Bill 04/17/11 9:34pm Re: Re: Re: Re: Cubic splines as explicit funct... Fibonacci Pr... 04/18/11 8:13pm Re: Cubic splines as explicit functions Forum Modera... 04/17/11 4:25pm Re: Re: Cubic splines as explicit functions Fibonacci Pr... 04/17/11 10:43pm Re: Cubic splines as explicit functions Bill 04/19/11 3:10pm Re: Re: Cubic splines as explicit functions Fibonacci Pr... 04/25/11 11:37am Re: Re: Re: Cubic splines as explicit functions Bill 04/26/11 6:02pm Re: Re: Re: Re: Cubic splines as explicit funct... Fibonacci Pr... 04/29/11 10:08am Re: Re: Re: Re: Cubic splines as explicit funct... Fibonacci Pr... 05/02/11 11:38am Re: Cubic splines as explicit functions Fibonacci Pr... 05/11/11 08:42am Re: Re: Cubic splines as explicit functions Forum Modera... 05/12/11 11:49am Re: Re: Cubic splines as explicit functions Peter Pein 05/15/11 3:09pm Re: Re: Re: Cubic splines as explicit functions Peter Pein 05/15/11 7:32pm
 Next Comment > Help | Reply To Topic